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Fundamental Counting Principle
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Terms in this set (12)
90
Find the number of possible outcomes in the sample space. The chess club must decide when and
where to meet for a practice. The possible
days are Tuesday, Wednesday, or Thursday.
The possible times are 3, 4, or 5 p.m.
There are ten classrooms available.
10000
Find the number of possible outcomes in the sample space. A padlock's combination is four digits long.
32
Find the number of possible outcomes in the sample space. A basketball player attempts five free
throws. Each attempt results in a score or a
miss.
1024
Find the number of possible outcomes in the sample space. A math quiz has five multiple choice
questions. Each question has four options:
A, B, C, and D.
6
Find the number of possible outcomes in the sample space. A basket contains one apple, one peach,
and one orange. You randomly pick a
piece of fruit to eat. Then you pick another
piece to eat later.
9
Find the number of possible outcomes in the sample space. A coffee shop offers small, medium, and
large sizes. Customers can choose between
French roast, Italian roast, and American
roast.
175760000
Find the number of possible outcomes in the sample space. AZ license plates have 3 letters followed by 4 numbers.
If the same letter or number can be repeated, how many can be made?
156000000
Find the number of possible outcomes in the sample space. AZ license plates have 3 letters followed by 4 numbers. If the same letter CANNOT be repeated, how many can be made?
4989600
Find the number of distinguishable permutations of the letters in the words QUIZLET LIVE.
2160
Find the number of possible outcomes in the sample space. Seven children are lining up for a ride on a camel, but only three of the seven are willing to go first. With that constraint, in how many orders can the children ride the camel?
2520
Find the number of distinguishable permutations of the letters in the word COMPETE.
144
Find the number of possible outcomes in the sample space. 3 juniors and 4 sophomores are lining up to go through the lunch line. In how many orders can the students line up if all of the juniors must be in front of the sophomores?
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